Sequences, Series, Summability.

From calculus to analysis[electronic resource] / by: (Language materials, printed)

A theory of branched minimal surfaces[electronic resource] / by: (Language materials, printed)

Complex analysis and differential equations[electronic resource] / by: (Language materials, printed)

Interpolation processes[electronic resource] :basic theory and applications / by: (Language materials, printed)

Sequence spaces and measures of noncompactness with applications to differential and integral equations[electronic resource] / by: (Language materials, printed)

Inside interesting integrals[electronic resource] :(with an introduction to contour integration) : a collection of sneaky tricks, sly substitutions, and numerous other stupendously clever, awesomely wicked, and devilishly seductive maneuvers for computing nearly 200 perplexing definite integrals from physics, engineering, and mathematics (plus 60 challenge problems with complete, detailed solutions) / by: (Language materials, printed)

Topics in algebra and analysis[electronic resource] :preparing for the Mathematical Olympiad / by: (Language materials, printed)

Convergence methods for double sequences and applications[electronic resource] / by: (Language materials, printed)

An introduction to ultrametric summability theory[electronic resource] / by: (Language materials, printed)

Advanced calculus[electronic resource] :a differential forms approach / by: (Language materials, printed)

Fourier analysis[electronic resource] :pseudo-differential operators, time-frequency analysis and partial differential equations / by: (Language materials, printed)

The Liber mahameleth[electronic resource] :a 12th-century mathematical treatise / by: (Language materials, printed)

Applied summability methods[electronic resource] / by: (Language materials, printed)

Real analysis via sequences and series[electronic resource] / by: (Electronic resources)

An introduction to queueing theory[electronic resource] :modeling and analysis in applications / by: (Language materials, printed)

Real mathematical analysis[electronic resource] / by: (Language materials, printed)

Mathematical analysis and its applications[electronic resource] :Roorkee, India, December 2014 / by: (Language materials, printed)

An introduction to catalan numbers[electronic resource] / by: (Language materials, printed)

Counting with symmetric functions[electronic resource] / by: (Language materials, printed)

An introduction to ultrametric summability theory[electronic resource] / by: (Language materials, printed)

Current topics in summability theory and applications[electronic resource] / by: (Language materials, printed)

Introduction to calculus and classical analysis[electronic resource] / by: (Language materials, printed)

Divergent series, summability and resurgence.[electronic resource] /III,Resurgent methods and the first Painleve equation by: (Electronic resources)

Divergent series, summability and resurgence.[electronic resource] /II,Simple and multiple summability by: (Electronic resources)

Divergent series, summability and resurgence.[electronic resource] /I,Monodromy and resurgence by: (Electronic resources)

Algebra and its applications[electronic resource] :ICAA, Aligarh, India, December 2014 / by: (Language materials, printed)

Problems in the theory of modular forms[electronic resource] / by: (Language materials, printed)

From arithmetic to zeta-functions[electronic resource] :number theory in memory of Wolfgang Schwarz / by: (Language materials, printed)

Methods of solving sequences and series problems[electronic resource] / by: (Language materials, printed)

Mathematics.

Analysis.

Approximations and Expansions.

Mathematical analysis.

Sequences, Series, Summability.

Measure and Integration.

Global Analysis and Analysis on Manifolds.

Functions of a Complex Variable.

Mathematics.

Sequences, Series, Summability.

Differential Geometry.

Minimal surfaces.

Differential equations.

Mathematics.

Functions of a Complex Variable.

Ordinary Differential Equations.

Fourier Analysis.

Mathematical analysis.

Partial Differential Equations.

Sequences, Series, Summability.

Interpolation.

Mathematics.

Fourier Analysis.

Special Functions.

Sequences, Series, Summability.

Integral Equations.

Differential equations.

Operator Theory.

Mathematics.

Ordinary Differential Equations.

Integral equations.

Functional Analysis.

Partial Differential Equations.

Sequence spaces.

Integral Equations.

Sequences, Series, Summability.

Engineering mathematics.

Appl.Mathematics/Computational Methods of Engineering.

Integrals.

Mathematical physics.

Mathematical Methods in Physics.

Physics.

Integral Transforms, Operational Calculus.

Sequences, Series, Summability.

Integral Equations.

Algebra.

Mathematics.

Number Theory.

Mathematical analysis.

Sequences, Series, Summability.

Difference and Functional Equations.

Mathematics.

Approximations and Expansions.

Analysis.

Sequences, Series, Summability.

Convergence.

Summability theory.

Mathematics.

Analysis.

Sequences, Series, Summability.

Calculus.

Real Functions.

Mathematics.

Analysis.

Functional Analysis.

Sequences, Series, Summability.

Operator Theory.

Global Analysis and Analysis on Manifolds.

Real Functions.

Mathematics.

Fourier analysis.

Partial Differential Equations.

Abstract Harmonic Analysis.

Sequences, Series, Summability.

Differential equations, Partial.

Mathematics, Medieval.

Mathematics

Algebra.

Mathematics.

History of Mathematical Sciences.

Sequences, Series, Summability.

Geometry.

Summability theory.

Matrices.

Mathematics.

Number Theory.

Linear and Multilinear Algebras, Matrix Theory.

Sequences, Series, Summability.

Real Functions.

Mathematics.

Functions of real variables.

Mathematical analysis.

Sequences (Mathematics)

Sequences, Series, Summability.

Probability Theory and Stochastic Processes.

Statistics for Engineering, Physics, Computer Science, Chemistry and Earth Sciences.

Statistical Theory and Methods.

Statistics.

Mathematical Modeling and Industrial Mathematics.

Sequences, Series, Summability.

Queuing theory.

Industrial and Production Engineering.

Real Functions.

Mathematics.

Mathematical analysis.

Measure and Integration.

Sequences, Series, Summability.

Mathematical analysis

Operator Theory.

Mathematics.

Functions of a Complex Variable.

Fourier Analysis.

Computational Mathematics and Numerical Analysis.

Abstract Harmonic Analysis.

Sequences, Series, Summability.

Graph theory.

Graph Theory.

Combinatorics.

Catalan numbers (Mathematics)

Mathematical Applications in Computer Science.

Mathematics.

Computer science

Sequences (Mathematics)

Combinatorial analysis.

Sequences, Series, Summability.

Discrete Mathematics in Computer Science.

Symmetric functions.

Combinatorics.

Mathematics.

Sequences (Mathematics)

Combinatorial analysis.

Special Functions.

Sequences, Series, Summability.

Functions, Special.

Summability theory.

Numerical Analysis.

Mathematics.

Fourier Analysis.

Sequences, Series, Summability.

Summability theory.

Mathematics.

Approximations and Expansions.

Functional Analysis.

Sequences, Series, Summability.

Calculus.

Combinatorics.

Mathematics.

Approximations and Expansions.

Mathematical analysis.

Sequences, Series, Summability.

Special Functions.

Summability theory.

Mathematics.

Ordinary Differential Equations.

Functions of a Complex Variable.

Divergent series.

Painleve equations.

Sequences, Series, Summability.

Special Functions.

Summability theory.

Mathematics.

Ordinary Differential Equations.

Dynamical Systems and Ergodic Theory.

Divergent series.

Sequences, Series, Summability.

Difference and Functional Equations.

Monodromy groups.

Mathematics.

Ordinary Differential Equations.

Topological Groups, Lie Groups.

Dynamical Systems and Ergodic Theory.

Divergent series.

Sequences, Series, Summability.

Difference and Functional Equations.

Graph Theory.

Algebra.

Algebra

Mathematics.

Sequences, Series, Summability.

Operator Theory.

Mathematics.

Number Theory.

Forms, Modular.

Special Functions.

Sequences, Series, Summability.

Number theory.

Arithmetic.

Functions, Zeta.

Mathematics.

Number Theory.

History of Mathematical Sciences.

Sequences, Series, Summability.

Mathematics

Mathematics.

Sequences (Mathematics)

Mathematics Education.

Sequences, Series, Summability.